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DSE Weekly Group Sessions
初/高小組課程 

What We
Offer

F.1 

SAT 9:30- 11:00

  • 基本的算術運算(加法、減法、乘法和除法)

  • 分數、小數和百分比

  • 基本的代數表達式

  • 簡單的方程和不等式

  • Basic arithmetic operations (addition, subtraction, multiplication, and division)

  • Fractions, decimals, and percentages

  • Basic algebraic expressions

  • Simple equations and inequalities

F.3 

12:30- 2:00

  • 進階代數操作

  • 指數和對數函數

  • 進一步的坐標幾何

  • 三角函數恆等式和方程

  • 矩陣和變換

  • 進階統計學和概率

  • Advanced algebraic manipulation

  • Exponential and logarithmic functions

  • Further, coordinate geometry

  • Trigonometric identities and equations

  • Matrices and transformations

  • Advanced statistics and probability

F.5

SUN 11:00-12:30

  • 更深入的微積分(包括進階求導和積分技巧)

  • 進階代數和函數

  • 進階幾何(包括錐面曲線和三維幾何)

  • 概率和統計(包括假設檢驗和回歸分析)

  • 更深入的矩陣和變換

  • Further calculus (including advanced differentiation and integration techniques)

  • Advanced algebra and functions

  • Advanced geometry (including conic sections and 3D geometry)

  • Probability and statistics (including hypothesis testing and regression analysis)

  • Further matrices and transformations

F.2

SAT 11:00-12:30 

  • 代數操作和簡化

  • 二次方程和函數

  • 坐標幾何

  • 基本三角函數

  • 簡單的統計學和概率

  • Algebraic manipulation and simplification

  • Quadratic equations and functions

  • Coordinate geometry

  • Basic trigonometry

  • Simple statistics and probability

F.4

SUN 9:30-11:00

  • 微積分的求導和積分

  • 高階微積分(包括最佳化和變化率問題)

  • 進階三角函數(包括反三角函數)

  • 複數

  • 向量和向量代數

  • 微分方程

  • Differentiation and integration

  • Advanced calculus (including optimization and rate of change problems)

  • Advanced trigonometry (including inverse trigonometric functions)

  • Complex numbers

  • Vectors and vector algebra

  • Differential equations

F.6

SUN 12:30-2:00

  • 進階微積分(包括多變量微積分和向量微積分)

  • 進階代數和函數(包括對數、指數和多項式函數)

  • 進階概率和統計(包括離散和連續分布)

  • 進階幾何(包括錐面曲線和三維幾何的進階性質)

  • 更深入的數學建模和問題解決主題

  • Advanced calculus (including multivariable calculus and vector calculus)

  • Advanced algebra and functions (including logarithmic, exponential, and polynomial functions)

  • Advanced probability and statistics (including discrete and continuous distributions)

  • Advanced geometry (including advanced properties of conic sections and 3D geometry)

  • Further topics in mathematical modeling and problem-solving

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